restructured file organisation and finished assignment 2a
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Oblig/1c/Oblig 1c - Kombinatorikk og sannsynlighet.pdf
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Oblig/1c/Oblig 1c - Kombinatorikk og sannsynlighet.pdf
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Oblig/1c/Oblig1C.Rproj
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Oblig/1c/Oblig1C.Rproj
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Version: 1.0
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RestoreWorkspace: Default
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SaveWorkspace: Default
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AlwaysSaveHistory: Default
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EnableCodeIndexing: Yes
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UseSpacesForTab: Yes
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NumSpacesForTab: 2
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Encoding: UTF-8
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RnwWeave: Sweave
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LaTeX: pdfLaTeX
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Oblig/1c/Oblig_1c_finished.pdf
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Oblig/1c/Oblig_1c_finished.pdf
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Oblig/1c/Oppg1RScript.R
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Oblig/1c/Oppg1RScript.R
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#Hvor mange måter kan du plukke 5 elementer fra 12
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#når trekket er...
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n <- 12
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k <- 5
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#a) ordnet, med tilbakelegging
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n^k
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#b) uordnet, med tilbakelegging
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choose((n + k - 1), k)
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#c) ordnet, uten tilbakelegging
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factorial(n) / factorial(n - k)
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#d) uordnet, uten tilbakelegging
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choose(n, k)
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#Eksempel på a) - PIN-kode med 5 siffer. Man kan gjenbruke ett siffer flere
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#ganger
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#Eksempel på b) - Velg 5 is-kuler fra et utvalg av 5 smaker. Hver kule trenger
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#ikke være unik
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#Eksempel på c) - Velg 5 studenter fra en gruppe på 12 og sorter dem etter alder
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#Eksempel på d) - Trekk 5 kort fra en bunke på 12 uten å legge dem tilbake
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Oblig/1c/Oppg2RScript.R
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Oblig/1c/Oppg2RScript.R
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#Twist-posen
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#a) Du skal rydde opp etter en fest, og finner en Twist-pose med kun 7 kokos
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#og 13 lakris igjen. Du plukker en tilfeldig twist. Hva er sannsynligheten
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#for at den blir en kokos?
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kokos <- 7
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lakris <- 13
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total = kokos + lakris
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P_kokos = kokos / total
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#b) Du liker verken lakris eller kokos, så du legger den du har plukket tilbake
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#i posen for å plukke en ny. Du prøver deg slik 5 ganger, og legger tilbake
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#for hver gang. Lag stoplediagram over sannsynligheten for at du har plukket
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#kokos respektivt 0, 1, 2, 3, 4 og 5 ganger
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N <- total
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S <- kokos
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p <- S / N
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n <- 5
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#Formel 4.2.3 i formelheftet
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ProbComb = function(k){
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choose(n, k) * (p^k) * (1 - p)^(n - k)
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}
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ProbComb(0)
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ProbComb(1)
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ProbComb(2)
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ProbComb(3)
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ProbComb(4)
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ProbComb(5)
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#Litt senere på morran er du så sultern at selv kokos og lakris går an, så
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#du plukker 5 twist og spiser dem. Lag stolpediagram over sannsynligheten for
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#at du spiser respektive 0, 1, 2, 3, 4 og 5 kokos
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ProbCombNoReplace = function(k){
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(choose(S, k) * choose((N - S), n - k) / choose(N, n))
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}
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ProbCombNoReplace(0)
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ProbCombNoReplace(1)
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ProbCombNoReplace(2)
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ProbCombNoReplace(3)
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ProbCombNoReplace(4)
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ProbCombNoReplace(5)
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#Diagrammer
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k_values <- 0:n
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probs_binom <- sapply(k_values, ProbComb)
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probs_hyper <- sapply(k_values, ProbCombNoReplace)
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max_b <- max(probs_binom)
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max_h <- max(probs_hyper)
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max_y <- max(max_b, max_h)
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ylim_val <- c(0, max_y * 1.1)
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par(mfrow = c(1, 2))
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barplot(probs_binom, names.arg = k_values, col = "steelblue",
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ylim = ylim_val, xlab = "Antall kokos", ylab = "Sannsynlighet",
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main = "Med tilbakelegging")
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barplot(probs_hyper, names.arg = k_values, col = "darkorange",
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ylim = ylim_val, xlab = "Antall kokos", ylab = "Sannsynlighet",
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main = "Uten tilbakelegging")
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par(mfrow = c(1, 1))
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Oblig/1c/Oppg3RSript.R
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Oblig/1c/Oppg3RSript.R
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install.packages("VennDiagram")
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library(VennDiagram)
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P_A <- 0.8
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P_B <- 0.2
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P_AB <- 0.1
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bare_A <- P_A - P_AB
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bare_B <- P_B - P_AB
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utenfor <- 1 - (bare_A + bare_B + P_AB)
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bare_A
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bare_B
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utenfor
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#Sjekk at verdier stemmer
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bare_A + bare_B + utenfor + P_AB
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#3b
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P_union <- P_A + P_B - P_AB
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P_union
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P_A_uten_B <- bare_A
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P_A_uten_B
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#3c
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P_komplement_intersection <- 1 - P_AB
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P_komplement_intersection
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#DeMorgan's lov sier at P(AB)^c = P(A^c u B^c)
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#Derfor er sannsynligheten den samme
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#3d
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P_A_gitt_B <- P_AB / P_B
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P_B_gitt_A <- P_AB / P_A
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P_A_gitt_B
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P_B_gitt_A
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#Forskjellen mellom disse to er at P_A_gitt_B er
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#sannsynligheten for at A skjer gitt at B allerede
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#har skjedd - P_B_gitt_A er da sannsynligheten for
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#at B skjer gitt at A allerede har skjedd
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#Venn Diagrammet
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draw.pairwise.venn(area1 = P_A, area2 = P_B,
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cross.area = P_AB, category = c("A", "B"),
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fill = c("lightblue", "pink"),
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lty = "blank")
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Oblig/1c/Oppg3Venn.svg
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Oblig/1c/Oppg3Venn.svg
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Oblig/1c/Oppg4RScript.R
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Oblig/1c/Oppg4RScript.R
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#4a
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myChoose = function(n, k){
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factorial(n) / (factorial(k) * factorial(n - k))
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}
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choose(4, 2)
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myChoose(4, 2)
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#4b
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#Definerer funksjonen bd med parameter n
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bd = function(n){
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#Setter antall "frie" dager
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dager = 365 + 1 - 1:n
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#Deler antall "frie" dager på antall
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#dager i et år - gir et desimaltall som
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#ganges med 100 for å få den eksakte prosentverdien
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#for sannsynligheten at ingen i samme set har
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#samme bursdag
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sjanser = dager / 365
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#Utfører utregningen og lagrer resultatet til
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#variablen output
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output = prod(sjanser)
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#Printer resultatet
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output
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}
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#Regner ut og printer sannsynligheten for at
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#to personer i samme set har samme bursdag
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#Vi gjør "1 - bd()" for å finne sannsynligheten
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1 - bd(22)
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1 - bd(23)
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#Denne funksjonen regner sannsynligheten for at ingen
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#personer i samme set har bursdag på samme dag
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#Bursdagsparadokset er et berømt statistikk eksempel
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#4c
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#Setter startpunktet til en Random Number Generator(RNG)
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set.seed(314)
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#Lager en mengde / sekvens fra 3 til 27 (3, 4, 5, ..., 27)
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base = 3:27
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#Trekker 14 tall fra sekvensen "base" med tilbakelegging
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a = sample(base, 14, replace=TRUE)
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#4d
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totalSum = 0
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for(verdi in a){
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totalSum = totalSum + verdi
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}
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totalSum
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sum(a)
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#4e
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totalProd = 1
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for (verdi in a) {
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totalProd = totalProd * verdi
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}
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totalProd
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prod(a)
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#4f
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#Med tilbakelegging - kan få samme verdi flere gange
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a = sample(base, 14, replace=TRUE)
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sort(a)
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#Uten tilbakelegging - kan kun få atomære verdier
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a = sample(base, 14, replace=FALSE)
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sort(a)
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Oblig/1c/kap4oppg24.jpg
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Oblig/1c/kap5oppg19.jpg
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Oblig/1c/kokosDiagram.svg
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<?xml version="1.0" encoding="UTF-8"?>
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After Width: | Height: | Size: 56 KiB |
Reference in New Issue
Block a user